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G7-Q3-Cbermudo

Authored by Jedylon Agum

Mathematics

7th Grade

Used 38+ times

G7-Q3-Cbermudo
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10 questions

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1.

MULTIPLE CHOICE QUESTION

3 mins • 1 pt

Media Image

Ana's Money Mission: A Week of Smart Spending

 

Ana was excited to start her week. She had just received her weekly allowance of ₱100 from her mother. "Remember to spend it wisely," her mother reminded her with a smile.

 

Ana nodded eagerly. She had plans for her money, but first, she needed to pay back the ₱50 she borrowed from her brother last week. "I'll give it back to him today," she thought.

 

Later that day, Ana and her mother went to the market to buy some groceries. They bought 3.5 kilograms of rice, which her mother carefully noted down. "It's important to keep track of everything we spend," her mother said, showing Ana how to record the purchase.

 

After a few days, Ana checked her piggy bank. She had spent her allowance on various things and now had exactly ₱0 left. "I need to be more careful with my spending next week," she thought.

Ana wanted to figure out which of these numbers were integers. Her mother helped her understand that integers are whole numbers, including negative numbers and zero. Together, they identified the integers:

 

I. ₱100                                                            III. 3.5

II. -₱50                                                            IV. 0

 

Which of the following are integers?

I and II only

I, II, and IV  

II, III, and IV

All of them are integers

2.

MULTIPLE CHOICE QUESTION

3 mins • 1 pt

Media Image

A RIVER ADVENTURE: MATH MEETS NATURE

 

On a bright and sunny Saturday, you and your friends embarked on a river adventure. After securely tying your boat to a large tree at the starting point (0 meters), you and Mia decided to head upstream. Mia found an ideal fishing spot after walking 20 meters and stayed there, while you continued for another 10 meters to capture a photo of a heron.

 

Meanwhile, Liam and Jake chose to explore downstream. They walked 15 meters to set up camp, with Jake venturing an additional 10 meters in search of turtles.

 

Later, Mia caught a big fish, prompting you to walk 20 meters upstream to join her. In the meantime, Liam headed back to camp, moving 15 meters upstream.

 

As the day progressed, the wind started blowing upstream at 10 km/h, making rowing challenging. Eventually, it shifted to blow downstream at 12 km/h, pushing the boat back.

 

By the end of the day, everyone returned to the boat, exhausted but happy. You realized how easy it was to track your movements using positive and negative numbers, making the adventure an enjoyable way to learn math!

Which direction did Mia Walk to find her fishing spot?

Downstream

To the camp         

Upstream

To the boat

3.

MULTIPLE CHOICE QUESTION

3 mins • 1 pt

Media Image

A RIVER ADVENTURE: MATH MEETS NATURE

 

On a bright and sunny Saturday, you and your friends embarked on a river adventure. After securely tying your boat to a large tree at the starting point (0 meters), you and Mia decided to head upstream. Mia found an ideal fishing spot after walking 20 meters and stayed there, while you continued for another 10 meters to capture a photo of a heron.

 

Meanwhile, Liam and Jake chose to explore downstream. They walked 15 meters to set up camp, with Jake venturing an additional 10 meters in search of turtles.

 

Later, Mia caught a big fish, prompting you to walk 20 meters upstream to join her. In the meantime, Liam headed back to camp, moving 15 meters upstream.

 

As the day progressed, the wind started blowing upstream at 10 km/h, making rowing challenging. Eventually, it shifted to blow downstream at 12 km/h, pushing the boat back.

 

By the end of the day, everyone returned to the boat, exhausted but happy. You realized how easy it was to track your movements using positive and negative numbers, making the adventure an enjoyable way to learn math!

If the starting point of your boat is at position 0 meters, how would you represent the movements of each person using positive and negative numbers?

You moved 30 meters upstream, and Liam moved 15 meters downstream.

You moved 10 meters downstream, while Mia moved 20 meters upstream.    

Mia moved to 20 meters, and you moved to 30 meters, both using positive numbers.

You moved 30 meters upstream, and Liam moved 15 meters downstream,

 so the total is 15 meters

4.

MULTIPLE CHOICE QUESTION

3 mins • 1 pt

Media Image

A RIVER ADVENTURE: MATH MEETS NATURE

 

On a bright and sunny Saturday, you and your friends embarked on a river adventure. After securely tying your boat to a large tree at the starting point (0 meters), you and Mia decided to head upstream. Mia found an ideal fishing spot after walking 20 meters and stayed there, while you continued for another 10 meters to capture a photo of a heron.

 

Meanwhile, Liam and Jake chose to explore downstream. They walked 15 meters to set up camp, with Jake venturing an additional 10 meters in search of turtles.

 

Later, Mia caught a big fish, prompting you to walk 20 meters upstream to join her. In the meantime, Liam headed back to camp, moving 15 meters upstream.

 

As the day progressed, the wind started blowing upstream at 10 km/h, making rowing challenging. Eventually, it shifted to blow downstream at 12 km/h, pushing the boat back.

 

By the end of the day, everyone returned to the boat, exhausted but happy. You realized how easy it was to track your movements using positive and negative numbers, making the adventure an enjoyable way to learn math!

You are planning a river-based race. How would you account for the current when setting the rules for fair competition?

Set the starting point at a random place and let the river’s current determine the outcome.

Have all competitors start at the same point and race against the current to the finish line, which is downstream.

Have competitors race from upstream to downstream, but adjust the timing based on how strong the current is.

Let competitors choose whether to race upstream or downstream, and give them an equal chance regardless of the current.

5.

MULTIPLE CHOICE QUESTION

3 mins • 1 pt

Media Image

ALTITUDES ON THE MOUNTAIN TRAIL

 

Maria, John, and Sarah were super excited about their hiking trip through the mountains. They decided to keep track of how high or low they went during their adventure.

 

They started at the basecamp, which was 200 meters above sea level. After a long walk, they reached their first checkpoint at 500 meters. They were pretty tired but happy to see how far they'd come.

 

Next, they hiked down into a valley and found themselves at -300 meters. It was a bit scary being below sea level, but they stuck together and kept going.

 

Finally, after a tough climb, they made it to the top of the mountain at 1000 meters! They were so proud of themselves and couldn't believe they had made it.

 

To see how much they had climbed and descended, they decided to draw a number line and mark the different altitudes. This helped them understand the ups and downs of their hike and compare the different points along the way. Which point on the number line represents the valley's altitude of –300 meters?

To the right of 200

To the left of 200

To the right of 500

To the left of –500

6.

MULTIPLE CHOICE QUESTION

3 mins • 1 pt

Media Image

ALTITUDES ON THE MOUNTAIN TRAIL

 

Maria, John, and Sarah were super excited about their hiking trip through the mountains. They decided to keep track of how high or low they went during their adventure.

 

They started at the basecamp, which was 200 meters above sea level. After a long walk, they reached their first checkpoint at 500 meters. They were pretty tired but happy to see how far they'd come.

 

Next, they hiked down into a valley and found themselves at -300 meters. It was a bit scary being below sea level, but they stuck together and kept going.

 

Finally, after a tough climb, they made it to the top of the mountain at 1000 meters! They were so proud of themselves and couldn't believe they had made it.

 

To see how much they had climbed and descended, they decided to draw a number line and mark the different altitudes. This helped them understand the ups and downs of their hike and compare the different points along the way. Maria, John, and Sarah decided to mark the points they visited on a number line. If the valley is at -300 meters, the basecamp is at 200 meters, the checkpoint is at 500 meters, and the mountain top is at 1000 meters, what is the correct order of these points from left to right on the number line?

200, -300, 500, 1000

-300, 200, 500, 1000

1000, 500, 200, -300

-300, 500, 200, 1000

7.

MULTIPLE CHOICE QUESTION

3 mins • 1 pt

Media Image

ALTITUDES ON THE MOUNTAIN TRAIL

 

Maria, John, and Sarah were super excited about their hiking trip through the mountains. They decided to keep track of how high or low they went during their adventure.

 

They started at the basecamp, which was 200 meters above sea level. After a long walk, they reached their first checkpoint at 500 meters. They were pretty tired but happy to see how far they'd come.

 

Next, they hiked down into a valley and found themselves at -300 meters. It was a bit scary being below sea level, but they stuck together and kept going.

 

Finally, after a tough climb, they made it to the top of the mountain at 1000 meters! They were so proud of themselves and couldn't believe they had made it.

 

To see how much they had climbed and descended, they decided to draw a number line and mark the different altitudes. This helped them understand the ups and downs of their hike and compare the different points along the way. Maria, John, and Sarah decided to mark the points they visited on a number line. Maria, John, and Sarah recorded the following altitudes during their hike: the valley at –300 meters, the basecamp at 200 meters, the checkpoint at 500 meters, and the mountain top at 1000 meters.

 

Using a number line to compare the altitudes, which statement correctly describes the differences between the valley and the basecamp, and the checkpoint and the mountain top?

A.   The difference between the valley and the basecamp is smaller than the

difference between the checkpoint and the mountain top.

-The difference between the valley and the basecamp is equal to the

difference between the checkpoint and the mountain top.

C.   The difference between the valley and the basecamp is greater than the

difference between the checkpoint and the mountain top.

The differences cannot be determined without a number line.

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